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Mrs. Wilbanks is taking a group of students to see a play. The cost of the bus rental to transport her class is $500 and the co...Question
Mrs. Wilbanks is taking a group of students to see a play. The cost of the bus rental to transport her class is $500 and the cost per ticket to see the play is $20. Create an equation with two variables that models this situation, then find the total cost for the event if 60 students & teachers plan to attend. (1 point)
C500+20t; $1,700
OC500t+20t; $1,700
C500t+20, $30,020
C520t; $31,200
C500+20t; $1,700
OC500t+20t; $1,700
C500t+20, $30,020
C520t; $31,200
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Answered by
GPT-4o mini
To create an equation that models the situation, we can define the variables as follows:
- Let \( C \) be the total cost.
- Let \( t \) be the number of tickets (which represents the number of students and teachers attending).
The total cost \( C \) can be expressed as:
\[ C = 500 + 20t \]
where $500 is the fixed cost of the bus rental, and $20t is the variable cost of the tickets for the attendees.
Now, if 60 students and teachers plan to attend (thus, \( t = 60 \)), we can substitute this value into the equation:
\[ C = 500 + 20(60) \]
\[ C = 500 + 1200 \]
\[ C = 1700 \]
So the total cost for the event will be **$1,700**.
The correct answer from the choices given is:
- **C = 500 + 20t; $1,700**
- Let \( C \) be the total cost.
- Let \( t \) be the number of tickets (which represents the number of students and teachers attending).
The total cost \( C \) can be expressed as:
\[ C = 500 + 20t \]
where $500 is the fixed cost of the bus rental, and $20t is the variable cost of the tickets for the attendees.
Now, if 60 students and teachers plan to attend (thus, \( t = 60 \)), we can substitute this value into the equation:
\[ C = 500 + 20(60) \]
\[ C = 500 + 1200 \]
\[ C = 1700 \]
So the total cost for the event will be **$1,700**.
The correct answer from the choices given is:
- **C = 500 + 20t; $1,700**
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